filmov
tv
Lucile Vandembroucq (6/28/17) Bedlewo: Topological complexity of the Klein bottle
Показать описание
Dranishnikov has recently established that Farber’s topological complexity
of the non-orientable surfaces of genus at least 4 is maximal. In this talk,
we will determine the topological complexity of the Klein bottle and extend
Dranishnikov’s result to all the non-orientable surfaces of genus at least 2.
This is a work in collaboration with Daniel C. Cohen.
of the non-orientable surfaces of genus at least 4 is maximal. In this talk,
we will determine the topological complexity of the Klein bottle and extend
Dranishnikov’s result to all the non-orientable surfaces of genus at least 2.
This is a work in collaboration with Daniel C. Cohen.
Lucile Vandembroucq (6/28/17) Bedlewo: Topological complexity of the Klein bottle
Lucile Vandembroucq (8/25/22): On the weak topological complexity and the TC-Ganea conjecture
Lucile Vandembroucq (11/19/20): Topological complexity for manifolds with abelian fundamental group
Junior Breakthrough Challenge 2022 | Non-Orientable Manifolds: The Klein Bottle
MH3600 Knots and Surfaces Part 15: Klein bottle
Topological Complexity and Generalized Hopf Invariants (Jesús González)
23 The homology of the Klein bottle
Michael Farber (2/8/18): Motion planning in aspherical spaces
Mobius Strip and Klein Bottle (Session 2) - Part 5| Introduction to Topology | Minicourse by StemNet
Jonny Evans: A Lagrangian Klein bottle you can't squeeze
Stephan Mescher - Topological complexity: Introduction and perspectives I
Klein Bottle in Reverse!
Nabeeva L. R., Spines of knots complements in thickened Klein bottle, part 2
Lecture 22 - Mayer-Vietoris Applications
Комментарии